Linked e-resources
Details
Table of Contents
Ciliberto, C. and Zaidenberg, M: On Fano schemes of complete intersections
Daigle, D.: Locally nilpotent sets of derivations
DeBondt, M. and Watanabe, J: On the theory of Gordan-Noether on homogeneous forms with zero Hessian
Dubouloz, A. and Petitijean, C: Rational real algebraic models of compact dierential surfaces with circle actions
Freudenburg, G.: The super-rank of a locally nilpotent derivation of a polynomial ring
Gurjar, R., Masuda, K., and Miyanishi, M: Ane space brations
Gurjar, R.: A graded domain is determined at its vertex: Applications to invariant theory
Kojima, H.: Singularities of normal log canonical del Pezzo surfaces of rank one
Moser-Jauslin, L.: O2(C)-vector bundles and equivariant real circle actions
Nagamine, T.: On some sucient conditions for polynomials to be closed polynomials over Domains
Popov, V.: Variations on the theme of Zariskis Cancellation Problem
Takeda, Y.: Tango structures on curves in characteristic 2
Tanimoto, R.: Exponential matrices of size ve-by-ve
Van den Essen, A.: Mathieu-Zhao Spaces and the Jacobian Conjecture.
Daigle, D.: Locally nilpotent sets of derivations
DeBondt, M. and Watanabe, J: On the theory of Gordan-Noether on homogeneous forms with zero Hessian
Dubouloz, A. and Petitijean, C: Rational real algebraic models of compact dierential surfaces with circle actions
Freudenburg, G.: The super-rank of a locally nilpotent derivation of a polynomial ring
Gurjar, R., Masuda, K., and Miyanishi, M: Ane space brations
Gurjar, R.: A graded domain is determined at its vertex: Applications to invariant theory
Kojima, H.: Singularities of normal log canonical del Pezzo surfaces of rank one
Moser-Jauslin, L.: O2(C)-vector bundles and equivariant real circle actions
Nagamine, T.: On some sucient conditions for polynomials to be closed polynomials over Domains
Popov, V.: Variations on the theme of Zariskis Cancellation Problem
Takeda, Y.: Tango structures on curves in characteristic 2
Tanimoto, R.: Exponential matrices of size ve-by-ve
Van den Essen, A.: Mathieu-Zhao Spaces and the Jacobian Conjecture.